Publication | Open Access
A new proof of Gromov’s theorem on groups of polynomial growth
115
Citations
12
References
2009
Year
Coxeter GroupGeometric Group TheoryMontgomery-zippin-yamabe Structure TheoryGromov ’Frattini SubgroupPolynomial GrowthNew ProofAlgebraic CombinatoricsGroup RepresentationNilpotent Group
We give a new proof of Gromov’s theorem that any finitely generated group of polynomial growth has a finite index nilpotent subgroup. The proof does not rely on the Montgomery-Zippin-Yamabe structure theory of locally compact groups.
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